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Now find the components N_(x) and N_(y) of N in the tied coordinate system of Part B. Express your answer in terms of the length of the vector N and the angle heta, with the components separated by a comma. N_(x), N_(y) = Now find the components N and N of N in the tied coordinate system of Part B. Express your answer in terms of the length of the vector N and the angle 0, with the components separated by a comma. No, Ny 

          Now find the components N_(x) and N_(y) of N in the tied coordinate system of Part B.
Express your answer in terms of the length of the vector N and the angle 	heta, with the components separated by a comma.
N_(x), N_(y) =

Now find the components N and N of N in the tied coordinate system of Part B.
Express your answer in terms of the length of the vector N and the angle 0, with the components separated by a comma.
No, Ny
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now find the components nx and ny of n in the tied coordinate system of part b express your answer in terms of the length of the vector n and the angle theta with the components separated 65075

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Elementary and Intermediate Algebra
Elementary and Intermediate Algebra
Alan S. Tussy, R. David Gustafson 5th Edition
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Now find the components N_(x) and N_(y) of N in the tied coordinate system of Part B. Express your answer in terms of the length of the vector N and the angle heta, with the components separated by a comma. N_(x), N_(y) = Now find the components N and N of N in the tied coordinate system of Part B. Express your answer in terms of the length of the vector N and the angle 0, with the components separated by a comma. No, Ny
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Transcript

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00:01 This question we will understand about some basic concept of the vectors.
00:04 The question is the components of a vector along the x and y direction are n plus 1 and 1.
00:09 If the coordinate system is rotated by an angle of 60 degree, then the components change to n and 3, right? so we have to find the value of n here.
00:21 So in this question the approach is that when we are changing the coordinate system or when we are rotating the coordinate system, the length of the length, of the vector does not change...
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